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Paul B. Slater's user avatar
Paul B. Slater's user avatar
Paul B. Slater's user avatar
Paul B. Slater
  • Member for 7 years, 11 months
  • Last seen more than 2 years ago
  • Santa Barbara, CA, United States
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What are examples of symmetric copulas $f(x,y)=f(y,x)$ having relative minima for $f(x,x)$?
Thanks for the comment, RH! Subject to my sampling and obvious lack of full knowledge of the governing process (for which I am searching for possible rules), it appears that if one deviates from the x = y line, the probabilities increase.
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Do any standard copulas fit well these sampled bivariate data--exhibiting repulsive behavior--having uniform marginals
underlying random matrix generation process citation given--some rewriting too
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Do any standard copulas fit well these sampled bivariate data--exhibiting repulsive behavior--having uniform marginals
whuber, thanks! I'm NOT sampling uniformly over x and y in [0,1]. I get the results by generating "density matrices"( in quantum parlance)--giving me the q1 results and testing whether they pass a "separability" test--in which case they are counted in the Q1 set. The z in the z-axis is the "separability probability".
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